If the pressure differential across the circulating pump is 21.65 PSI, how many meters (feet) of head can the pump lift?

Prepare for the Residential Air Conditioning Systems Mechanic (313D) Certification Exam. Utilize flashcards and multiple choice questions, each with hints and explanations. Get ready for success!

To determine how many meters or feet of head a pump can lift given a pressure differential, it is essential to understand the relationship between pressure and head. The formula to convert pressure (in PSI) to head (in feet) is:

[ \text{Head (ft)} = \frac{\text{Pressure (PSI)} \times 2.31}{\text{Specific Gravity of the Fluid}}. ]

For water, the specific gravity is approximately 1, so the formula simplifies to:

[ \text{Head (ft)} = \text{Pressure (PSI)} \times 2.31. ]

By using the pressure differential of 21.65 PSI, the calculation would be as follows:

[ \text{Head} = 21.65 , \text{PSI} \times 2.31 = 49.96 , \text{ft}. ]

When converting this to meters, the conversion factor is approximately 0.3048 meters per foot:

[ \text{Head (m)} = 49.96 , \text{ft} \times 0.3048 \approx 15.25 , \text{m}. ]

Given the

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